Student's Solutions Manual Part II to Accompany Thomas' Calculus

by ; ; ;
Edition: 10th
Format: Paperback
Pub. Date: 2000-10-01
Publisher(s): Addison-Wesley
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Summary

Contains detailed solutions for all odd-numbered exercises in Chapters 8-13.

Table of Contents

Infinite Series
321(50)
Limits of Sequences of Numbers
321(3)
Subsequences, Bounded Sequences, and Picard's Method
324(1)
Infinite Series
325(3)
Series of Nonnegative Terms
328(5)
Alternating Series, Absolute and Conditional Convergence
333(4)
Power Series
337(6)
Taylor and Maclaurin Series
343(3)
Applications of Power Series
346(4)
Fourier Series
350(4)
Fourier Cosine and Sine Series
354(17)
Practice Exercises
357(9)
Additional Exercises
366(5)
Vectors in the Plane and Polar Functions
371(36)
Vectors in the Plane
371(3)
Dot Products
374(4)
Vector-Valued Functions
378(4)
Modeling Projectile Motion
382(4)
Polar Coordinates and Graphs
386(6)
Calculus of Polar Curves
392(15)
Practice Exercises
398(5)
Additional Exercises
403(4)
Vectors and Motion in Space
407(34)
Cartesian (Rectangular) Coordinates and Vectors in Space
407(2)
Dot and Cross Products
409(4)
Lines and Planes in Space
413(4)
Cylinders and Quadric Surfaces
417(1)
Vector-Valued Functions and Space Curves
418(4)
Arc Length and the Unit Tangent Vector T
422(3)
The TNB Frame: Tangential and Normal Components of Acceleration
425(5)
Planetary Motion and Satellites
430(11)
Practice Exercises
431(6)
Additional Exercises
437(4)
Multivariable Functions and Their Derivatives
441(52)
Functions of Several Variables
441(3)
Limits and Continuity in Higher Dimensions
444(5)
Partial Derivatives
449(3)
The Chain Rule
452(5)
Directional Derivatives, Gradient Vectors, and Tangent Planes
457(4)
Linearization and Differentials
461(3)
Extreme Values and Saddle Points
464(7)
Lagrange Multipliers
471(5)
Partial Derivatives with Constrained Variables
476(2)
Taylor's Formula for Two Variables
478(15)
Practice Exercises
479(10)
Additional Exercises
489(4)
Multiple Integrals
493(44)
Double Integrals
493(7)
Areas, Moments, and Centers of Mass
500(6)
Double Integrals in Polar Form
506(3)
Triple Integrals in Rectangular Coordinates
509(4)
Masses and Moments in Three Dimensions
513(3)
Triple Integrals in Cylindrical and Spherical Coordinates
516(8)
Substitutions in Multiple Integrals
524(13)
Practice Exercises
528(4)
Additional Exercises
532(5)
Integration in Vector Fields
537
Line Integrals
537
Vector Fields, Work, Circulation, and Flux
539
Path Independence, Potential Functions, and Conservative Fields
544
Green's Theorem in the Plane
548
Surface Area and Surface Integrals
552
Parametrized Surfaces
557
Stokes' Theorem
565
The Divergence Theorem and a Unified Theory
568
Practice Exercises
571
Additional Exercises
578

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